Forces:

Reaction forces at $A$:vec$(F{)}_A=F_{Ax}$hat$(i)+F_{Ay}$hat$(j)+F_{Az}$hat$(k)$

Force from distributed load: vec$(F{)}_L=-192$hat$(k)$

Tension force in the rope from D to E: $,$vec$(F{)}_t=|F_t|(-0\mathrm{.}873$hat$(i)+0\mathrm{.}218$hat$(j)+0\mathrm{.}436$hat$(k))$

Moments:

Reaction moments at A: vec$(M{)}_A=M_x$hat$(i)+M_z$hat$(k)$

Also assume the following moment arms:

From A to $D$:vec$(r{)}_{AD}=-7\mathrm{.}2$hat$(i)+4\mathrm{.}8$hat$(j)$

From A to the concentrated force from the distributed load: vec$(r{)}_L=-3\mathrm{.}5$hat$(i)+2\mathrm{.}8$hat$(j).$ Determine the force $($in lb$)$ in the rope that goes from D to E$.$ Determine the x$,$ y$,$ and z components of the reaction force $($in lb$)$ in the pin joint at point A$.$ Determine the x and z components of the reaction moment $($in lb$*$ft$)$ in the pin joint at point A$.$